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A robust non-rigid point set registration method based on asymmetric gaussian representation

机译:基于非对称高斯表示的鲁棒非刚性点集配准方法

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摘要

Point set registration problem confronts with the challenge of large degree of degradations, such as deformation, noise, occlusion and outlier. In this paper, we present a novel robust method for non-rigid point set registration, and it includes four important parts are as follows: First, we used a mixture of asymmetric Gaussian model (MoAG) Kato et al. (2002), a new probability model which can capture spatially asymmetric distributions, to represent each point set. Second, based on the representation of point set by MoAG, we used soft assignment technique to recover the correspondences, and correlation-based method to estimate the transformation parameters between two point sets. Point set registration is formulated as an optimization problem. Third, we solved the optimization problem under regularization theory in a feature space, i.e., Reproducing Kernel Hilbert Space (RKHS). Finally, we chose control points to build a kernel using low-rank kernel matrix approximation. Thus the computational complexity can be reduced down to O(N) approximately. Experimental results on 2D, 3D non-rigid point set, and real image registration demonstrate that our method is robust to a large degree of degradations, and it outperforms several state-of-the-art methods in most tested scenarios.
机译:点集配准问题面临着大量退化的挑战,例如变形,噪声,遮挡和离群值。在本文中,我们提出了一种新的鲁棒的非刚性点集配准方法,它包括以下四个重要部分:首先,我们使用了不对称高斯模型(MoAG)的混合物Kato等。 (2002年),一个新的概率模型,可以捕获空间不对称分布,以表示每个点集。其次,基于MoAG表示的点集,我们使用软分配技术来恢复对应关系,并使用基于相关性的方法来估计两个点集之间的转换参数。点集注册被公式化为优化问题。第三,我们根据正则化理论在特征空间(即再现内核希尔伯特空间(RKHS))中解决了优化问题。最后,我们选择控制点以使用低秩内核矩阵逼近来构建内核。因此,可以将计算复杂度降低到大约O(N)。在2D,3D非刚性点集和真实图像配准上的实验结果表明,我们的方法在很大程度的退化上都非常可靠,并且在大多数经过测试的场景中均优于几种最新方法。

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